Number, NAPX-p169627v02
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
Variant 0
DifficultyLevel
551
Question
A box of fruit contains 12 apples, 16 oranges, and 13 pears.
About what percentage of the fruit in the box are apples?
Worked Solution
|
|
| Percentage of apples |
= total pieces of fruitnumber of apples |
|
|
|
= 12+16+1312 |
|
= 0.292 |
|
≈ 29% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A box of fruit contains 12 apples, 16 oranges, and 13 pears.
About what percentage of the fruit in the box are apples? |
| workedSolution |
|||
|-|-|
|Percentage of apples|= $\dfrac{\text{number of apples}}{\text{total pieces of fruit}}$|
|||
||= $\dfrac{12}{12 + 16 + 13}$|
||= 0.292|
|| $\approx$ {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 1
DifficultyLevel
546
Question
In a classroom there are 24 boys and 36 girls.
What percentage of the students in the classroom are girls?
Worked Solution
|
|
| Percentage of girls |
= total studentsnumber of girls |
|
|
|
= 24+3636 |
|
= 0.6 |
|
= 60% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | In a classroom there are 24 boys and 36 girls.
What percentage of the students in the classroom are girls? |
| workedSolution |
|||
|-|-|
|Percentage of girls|= $\dfrac{\text{number of girls}}{\text{total students}}$|
|||
||= $\dfrac{36}{24 + 36}$|
||= 0.6|
||= {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
U2FsdGVkX1+SONmxFbb56HFslJJdRgbawRt/LbQRLqBRfl7cHCqcQ8iLoqeJ1a1oGNu7kOYChRAY+tkLeW35Y7nyrONd7msYo6iAjBmMlp5ItDTR+QoIvr1AwMrkr7rUx0eEWs7QO99dYrVGOoZT3t5EeBGbh38pXxDi+kOx25JUAO72P0ZP1vToDlqHLOHo7ou3+w23mkBdO3hfFprOJjbBB421tK69dmzAER2PJznsj66nUW3ocpQ/E+Iolk3nGxCI2rmVqUqpxqBReUsu+fdE9UYLQSCsMvmtH4NO4nDJ7OZ+iX9zOc/+YVPCSLS19mp0yCj7MQcfgOJPw/ogfKgphu12uuHBvE8B0+ta6Ugp/L4ESoJlJnIFkVEVcvayohY6M5YImC92KUwKpWHoFCU8yRrPpanpP13pLHQG5egNsoqFknAlsVUo4CsEoJHA92M5iioIg8v6poNBCWzz8kQutWLu4JF4SrVW9sS+AhWqN8KatCIbOgeArkye+qw2ycY7QM0dbngNTr2lvA8ZjpnHuEmUf3CD44vYBSgqipxGM4nE+NRj+FsYWFuE7HCvWAklfmpdeyxjjS1Fm1bc1XuDFPDcYTuP6NAcJ78xOmh4WiQDLY48vQJbX/fK4fdHLi+ca47MAJor8Ob7+YeFQz3Jq98qo0jBkea9Pgn0aqi5aidxJ6ZqvTiHCWVqXGR9JyUs2xKAZpXWFXTwd3lf1GdjLbc2hgcoa9lpi6oPix3BXtuqfBQzIZNbsFpuoBCUqBFn/6whqADpxoagHk8Klu1OYj96YqunluOMUsIMM67YZtXfRuCI3m5E+Ku9DpCheLYkE2Nw9+x7eipAADmkPIPD9xuGOPukCa6MKa3/aJ8sRO6aLOwqGF0zJKxcvqu1J+ZzKRln+B7EqSyHYg5Re7D15ekAHIZ2hU2A9oA6jnP0AfOi9OaN/qAzMvW+6a94h4sYGwUAk5ThevcNLwW1rErb+cMVrRgoEM72VPbX101Ut60ZrmFpcEolnmN2m+qDxnurKiWq/BFuxok0ovevxLilMa6DP7YtvnUIewYGOS5sSKhZ4Rsexes7IPnzWY3pGSeqtyp+XYrTFOqVJBMQv9HCu+R3yNyTNF0XCeoq07spyJs3SiGqpeyz3urmqefeHgJ9uvrdOyWaytf1TKHTxX5WDIkb+W0k6vzbukHuafuNkYW5LnnSpGwVV8c8Ffj5dGyw9AkkzsZsn9j02KxogS3gp8nNilsiikWAoEf6s7wwb5x5DR9JMTqWbx/X7FVrXRiR6v4brd1StUgAoW7cflsqz6Rb/2KoEQqSBy8R3MGLIYj2JVGiVj9qosuaOjS5qSsByM9rYvoeoqIyRzxxfQv9w0O2kvD3ogQmyTh6mju+p/ioNGAl7ff54GTZowNeKlN9mgVCs40/qmKEpcoqkrFYdZgbhVRVQ7av+Wng0LePZc5xylvEEYv4bgjkUwOioK7Qjex2MrcCuQYjqwbcZ+deeUcuRyStt9anFsDz8ThYVykSHsEfxBpL/gGL3YL6/AcF6Nid1nT4X8yHwJOg1/Rh2+DM8tVInJ6UH0b1SOela+eFC307NK1SMvUj/By3ow6uaNEZlzoVGUiAls76kmXnvf3+dKujfEazN3nRwPxB8RHEnPQlszDqKzv2CYQ6QF5vaJM6cCWYNTaFcF2neNpG38ojBPWLe1doWZ+qLKyiklVexpOO6I0rD58/qGoKan9v1u3nPq++aUAX8Rn6c+n+Gb7M+Fg7a0TiAlgIS6DiZgZNUgqoA1ho/viPA7gZAVvEKe72UUhGmrI92yhQdRlWcXElW4/jKwkb++eUnTuUxLuXz1dfG62fBsvfSZs8KYV7kStYyrRMg9xWr8ZUAsqRNY3oEnQKLZs34LCCsxu+Kn0CuLTrfbpd8DbjuaoPiTVqN0BA7WuZy+Hcl0mpTa7XqRSDBREvNhdzvFc1cpKfSDpDa5lQ94tnax4u+5cTcXttycGuP9x63RjTiRI3Hg+RoLFSMTnEU97J8wygqpTkvz2qec+k6qrZnpYwhmjGU4MqZw3ghXYwj0ZN3Z4LuQe4lGhf41qzaAOQuZTTlkSj756b2Bt9xjy3o9P6GjkocQPjlBadpobs9/R+wXy+zwzGjBJ+OHn3wrL559zc6VDW6s3levHPqByHVVJFO4LOGl1OVbabnIcGObk4uGAXRHbsFOY2sL18LhCp+BCOdGIxtiFtbO3bSbC3dHXJaWyIruhy+aFDsL8V38FlalC1k3ael9CDdIWNHYCNn8SE8u5EDLcOGsSq597/MdaPwkn4OLGSULna1nR9TCQKDbPmamPRmBGcZ+JWXdoGxAZOn2XxgBZ3eLwtXenznZ8UdkVh6tZKsEyW8UwnqsA2aJV9zfmTRF4GtRLYdTivn+iWcv2+PHXPnvGl6CxIET30lSTMm1LHqNbSxdgyRU2ibZkmtCe6BXaG6vjEEY/iRj/4M+DwJsV7w9TRKeFB2aqbLsls6K6yvdI0jlD5ureJDN7FoS5EWf+kBF32f1BfQC1TExWKgM8u4xmpBDQ8QLtWQLfNdwPWaLLFae2oyaCipqvk6ppGtVRgirxac5epDkvca08IiXeKwYQsx9hViwlDtlrdwVMxouL8PmcEXQfRs1YgqHU9A+pC4iZ1WvP6RAbLaB1OOBHhU8ZgfU3jFOVexnbvCNjDM2Bil0C2Z05r6WT2wEXsP04JVVV57kI0AehAKRqm0ztYdAEJCqQq86i/VDUjT1IyvHT28ZTfQpUNAuPKkLWK683tlwDeqEurqqWk5YBfSDpVbWYOylz2VFVefy6ikVFeGLgU8MXJtCnfQuXlmlWdIbTbdGTfXUk2Sp8Z8QbwBGix3VQ1hUSjzLQrFNVWE3nmoBVZ4VeLX9cr2vSkPLgN4hDLjDDGfTQGIS6xoPwJBtr+Pgdb8o1SJfL5EMXw6slE2JGWVfqaG5yjAqQMPefiiqnZCTMfPZmFZPHyErN5bznZX4Zbw8FMqcuAy4OlWNvJ5AODYDpOIlU6pIhDtqdTGzyZABcbWGFmEnGw2jzt2t0wcESehGQSdS2MjzGt8m64BxPhIIpvDZXDkMZLq2aXyGPy0EC4HkocpB5oEzRH0X3zafYantNfi50r6OWqY52Im3XcF8OhX/bClZUFuf4oabDXIhM6e2+Z1W9sirxRRfQuDiwYDrQiB21jGccBoziejeU8RnkoScg+kh1ldy0gk9rJvtrq7GpcLfD9WvAH4C6q58omMd0MWo+oNOJIoWn03QpM+TvWCSf8BIznNua6n76Wh/dBV8SdiRED76s3UuSVWu1Zb5VEqC1EXXT/CQHJTYiBz5AHv+uovnX8i78/bi0ceoONIPYItkvgUx4KzuetgPbJL/xl2ZOGmUIbnHX/havPc1qAV2CXx/tgSETKJifd04QYBkSJQjjHzj+F4Q39bNgKESy/0n4SIqGy2zpWI0QgWub2Ei1apm80O59U3Ypkx2+9+aQKH5iWZbq7UT2OxPhnoY+G1vNobEthqNjwIrdhh70IsOWTodWpen3sC/amdwBC1jTV6QQ+n0HFhQLlSgax1VmklCKtqnaz1Go8vljhJljMyKNrWh1ffptYz5JeiJdyBddIKa82ccup5N0J6we3Aw+5SFoUYuEkzJzxx1xm1xhVN5k3n6sltb4oUiHscl5SmhcJc+PAmrvzN94k3w20c/khUhlTXf60u8NXzVt/KThzdnPFUP3WbmYbLAjfGV0Yf4pKK0gKn3xbgG7sdd8T7HutOHQVUTx9NsRE+zISVqbhmcedmvG2p83jfuSP4a80fxx1OXsEz/X8xIZJZSvFB3eyzRqt2BKsUuHqKgVCuPvWZ0BNdZxg+puie+uy3QCzm2gLS6rHAIpxi3cJKHL7kCWbyxpkLgnYU1BI27ezpZnGo+NFiXRbXdAf41BS8nOfs5d+XKf4TVvOJlbPu6O6pchwljw9EIg5bjEqOoa35FNcKESbn6iVRZogeUNmgKZA+h5pSl5gq7Qx5yP4Yvoi+EbGHNLskMDgxP4es5UZf+BLJ03TTbaG/ieYraJ+Chz9sak/qiCkj0kcusLqOcVDt8NQRgBjrdtTlgT+UosU0KZ6vx0u3pO+Uw1JCHprusmC9/pfzvqUoapCBQQ8dP58RT+ai6MEPdfiRPHMmPc8uJgFul0jNkl1Y2RaCu2ZWbhjVZU4X8hKyYB1QqX9wNNBpSGfxQ4puViD5GvUFoVqrWQzqhNZjizHPULQFOg0oC8XZb6C7Bl3mKjExTxHrKcVP/jgKUIAanRCtizHzEQxibCTVp1ztlaT7sOb4B2n9IO1WWqhbCnlswcQQ5iFtQREERjxylECKwnYDkfxHRThOCC61LNDcqnanOehqlcyHGVfBxlezPtUYM3MnUfMhbroC0cXTY98IaHKH9TG8F+jZG5myMkYZcTYz3jrNX8LQoqLIEZWmlSU/Ofs/D+7P/Behls4VYxFHdMmCLPkENzjZ+3KcN9YVnDzhX9wx1Lr4fvSXGHIbcxFIQ0ZexjFkC3iWMZtHZ1eFWf5A41ZBLKwZPP+G5ZBNHd8xu8nX9z85m0Rr49ICm+prECAdBpf54M+0S2L2S6Kry5J+MxLQmeUJ4+qB2ueGzWHJLbc05gazNe7YTbxHGRUkCzQ1DmX1LcbiKntL1vWgh8X3VZkZxhXXYBAiGTE6WTMZ5/ebP8+CBVsnVI2RZa6SViXNctSVsRi0eoyWUjyQt1xuvSUuF9AB1MGgcyxa5GX3D8ZXGrGnwrvT8lU4/9o3+1XVVj6rn3LE2hNzb4m7BdjY0dLHNE9+r4cwn304V0C6f+iBokNcXOB8KMGcBLQ9FnMilCFAUMWcnEYBWm73nLWgesCng8Egfz3N2YYm4MzD9paiAyMbbfvtaDsLZh6BosM3eDXbCmpn0BHLyP25O2CwzPT3WMhH74lhmvtCBIakmEIh3Svip4AWxAK7Is6AvQrVkmfrcliXLbK6DA5iJ/xpiiZqMO/fMqnVHiB1CPxbuWhEhF73mSDOUzkjD4Ax14LLGAMYYjSlTMhuwhGzpkujbZ97VoREUYeUPyRsB89uSly+1kdgtj50MnI7AJYNil762gjYhNXKXN76BXIoVf7rRsUhbAgpFM5Nm9Nm5Wm3+tQBaYkbDLocZ26nfAsmpkieYXjxcy+76y8htbOcoJy+IK30eVrSFLVhNEl4475xypSiUdah+nKEwh7vamFOLtdKPj+NPUUN5XIA+xgpC+6+g7I3ERbUJs1cO4Ld3aNejInIUMjsJ+Bk7KF5bWOSQev9iasJ399dg7DAK3ytzizBCpP5TGCYu3qavvHyzNEYx8H1gVBaFs6fHy2aPoMQ3kpfR3gyRdUzM/p/vqXGF/IK9mLFzv8xedB6x+L8OGz7IOCowPIkV6NdYCZgtsPEWq0Ehvd9f6akkKMKL6jY2Oi68D1cdxalB8qIjUFpxrde6ETnvGW/jHrHz4X96D5M2hXwSJ4USJTHtY1zRMHPKm9NZQuLPGm4UYXmrUDgfuJCTD3/qddLcLqOIe3pEApSdZ4an3EkrC2ENYpxABwhrJGPUIjn50IntzOkCmnHtwnPiU4BoWvtGK817TbSTjpHFuCHg2PIdZojVHTXIraDc9l0e+17ptxvqBVNRVSmwZENoU28bzECYKflOycUsxqhhF+K9vbvrhlKfFVfWhKoJXIWZQB4TQ8QHRiIHqkev6XTqImInfK2A/3WisoANPGyS/1F/UcswA5kFu2tjdy+QMu4qDIssziOc5J5eV+oUao4DMzmHNei7fnyf1EEtQ17C/IlCml2/f3LuBtBEI3sR+d1qN30vzkCRh62EYDAhNwHoWsqCPWNWmuhTsm+b6uXNfvIEIQR1vp3M9E5o6VLSHHiG/t8VjNNlF4FLUwOagdIAtXFd1i/UrZ2J1jEj1pIOGLMpqn5kvm3VUDEnviy+qGSsGuY3VgNJEvOEvFCHiQ5F9iGqsk0xSFEZ8oUOr7GRP6Ik2dKvJ6+MfXCNMO8H4TRIoq+FTA/qFRb6W9ZW39IP/WhXJFocOZn04cSUw+O216ekiYTA+CgMzSrzOX+bbbCvKpHhJ8JqEnM8SEkyjQsfcUNx9qawavs2M0AL4DvOl3kb6SQonV+/1hI918Z34qJccdvJ64lrDXSdvTrumcCaKvzgBH2zaTivyv4np9AHe/WnCoro2rL3TNw6/aMQCpFWkl/neF2we1dhGyJ9lYCdUCkARLy87dOJFqrurIvMHJmZ8+/qElpEyvrOOGhY/PfabNVU4GJs0L6ZV8jYo7xV8ScCfp7u9qZ4OTQFCNs69cGtyhf3jKc+kU3MTaJmOmqkquYpqk913CiHul7baL9tZBiWcbgqWQVEVIIMWM2dcFuABjxvfAfRKoIYlFrvAJpkErXpcdMa6vDUhHk7MKY+P7w7oEabEy4kRsdfKw4bJi8bpXuegVx3hMaAI+Aai7T+C32jaaLVpZW1hiJRlFyFm6Yg6cBsTOqIsynKDFSD9fOC/v+RAJgdmiBU0DwFGc8IhMKLYoR7aKmoGEJTGL8ZSEx8bxqejYOM3QGcRN3NymzidcglQajGK+Yono3ZgRIhtibfpy5/JeHXqF6BEvTtOPPRrBeCpCPTbQtIGCWKN4hckgevhtwVbv80tyEO+s3RFdFTDWq39kAckfyIULes3ro7WbWpimJ2SWFoIXZCTiyQE5eqP/x9xqsqgXFac+Zs8/ZORdihEJs4YCKV8rLypwFZr4g+t08XNxqRSHlE18PbQ+5vpOByvwkFK5r3H1Y1Ii0LJg+gbDTPfZttvXSBk/RBDplVmSBDpU6Qj55y6InFmtXm8buchlF27imgXnxCBRQG7O+mKPLPPliv06aB55kvaVWRihRVib8krV1K0=
Variant 2
DifficultyLevel
551
Question
At a dog show there are 15 labradors, 25 poodles and 20 malamutes.
About what percentage of the dogs at the show are poodles?
Worked Solution
|
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| Percentage of poodles |
= total dogsnumber of poodles |
|
|
|
= 15+25+2025 |
|
= 0.416... |
|
≈ 42% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | At a dog show there are 15 labradors, 25 poodles and 20 malamutes.
About what percentage of the dogs at the show are poodles? |
| workedSolution |
|||
|-|-|
|Percentage of poodles|= $\dfrac{\text{number of poodles}}{\text{total dogs}}$|
|||
||= $\dfrac{25}{15 + 25 + 20}$|
||= 0.416...|
|| $\approx$ {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 3
DifficultyLevel
554
Question
A bag contains 22 red marbles, 40 green marbles and 16 yellow marbles.
About what percentage of the marbles in the bag are yellow?
Worked Solution
|
|
| Percentage of yellow marbles |
= total marblesnumber of yellow |
|
|
|
= 22+40+1616 |
|
= 0.205128... |
|
≈ 21% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A bag contains 22 red marbles, 40 green marbles and 16 yellow marbles.
About what percentage of the marbles in the bag are yellow? |
| workedSolution |
|||
|-|-|
|Percentage of yellow marbles|= $\dfrac{\text{number of yellow}}{\text{total marbles}}$|
|||
||= $\dfrac{16}{22 + 40 + 16}$|
||= 0.205128...|
|| $\approx$ {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 4
DifficultyLevel
549
Question
A fishing boat returns with 16 flathead, 7 bream and 9 flounder.
About what percentage of the fish are bream?
Worked Solution
|
|
| Percentage of bream |
= total fishnumber of bream |
|
|
|
= 16+7+97 |
|
= 0.21875 |
|
≈ 22% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A fishing boat returns with 16 flathead, 7 bream and 9 flounder.
About what percentage of the fish are bream? |
| workedSolution |
|||
|-|-|
|Percentage of bream|= $\dfrac{\text{number of bream}}{\text{total fish}}$|
|||
||= $\dfrac{7}{16 + 7 + 9}$|
||= 0.21875|
|| $\approx$ {{{correctAnswer}}}|
|
| correctAnswer | |
Answers
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
Variant 5
DifficultyLevel
548
Question
A cafe receives a milkshake order for 2 chocolate, 4 strawberry, 4 caramel and 3 vanilla milkshakes.
About what percentage of the milkshakes are chocolate?
Worked Solution
|
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| Percentage of chocolate |
= total milkshakesnumber of chocolate |
|
|
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= 2+4+4+32 |
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= 0.15384... |
|
≈ 15% |
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | A cafe receives a milkshake order for 2 chocolate, 4 strawberry, 4 caramel and 3 vanilla milkshakes.
About what percentage of the milkshakes are chocolate? |
| workedSolution |
|||
|-|-|
|Percentage of chocolate|= $\dfrac{\text{number of chocolate}}{\text{total milkshakes}}$|
|||
||= $\dfrac{2}{2 + 4 + 4 + 3}$|
||= 0.15384...|
|| $\approx$ {{{correctAnswer}}}|
|
| correctAnswer | |
Answers